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A. J. C. Wilson

Publications -  6
Citations -  170

A. J. C. Wilson is an academic researcher. The author has contributed to research in topics: Symmetry (geometry) & Symmetry operation. The author has an hindex of 6, co-authored 6 publications receiving 162 citations.

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Statistical descriptors in crystallography: Report of the IUCr Subcommittee on Statistical Descriptors

TL;DR: The Subcommittee has attempted to elucidate the nature of problems encountered in the definition and use of statistical descriptors as applied to crystallography and to propose procedural improvements.
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Statisical descriptions in crystallography. II. Report of a Working Group on Expression of Uncertainty in Measurement

TL;DR: Schwarzenbach, Abrahams, Flack, Gonschorek, Hahn, Huml, Marsh, Prince, Robertson, Rollett & Wilson as discussed by the authors presented the concepts of standard uncertainty, of combined standard uncertainty and of Type A and Type B evaluations of standard uncertainties.
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Nomenclature for crystal families, Bravais-lattice types and arithmetic classes. Report of the International Union of Crystallography Ad-Hoc Committee on the Nomenclature of Symmetry

TL;DR: In this paper, standard symbols representing crystal families, two-dimensional Bravais-lattice types and arithmetic classes are recommended for use by the IUCr, and six crystal families are designated by lower-case letters.
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Symbols for symmetry elements and symmetry operations. Final report of the IUCr Ad-Hoc Committee on the Nomenclature of Symmetry

TL;DR: De Wolff et al. as discussed by the authors proposed a new printed symbol for symmetry elements in the Hermann-Mauguin symbol of five different space groups and a new symbol for planes projected in a direction parallel to the plane to remove the ambiguity of their present designation.
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Definition of Symmetry Elements in Space Groups and Point Groups Report of the International Union of Crystallography Ad-Hoc Committee on the Nomenclature of Symmetry*

TL;DR: In this article, a geometric element is defined, for any given symmetry operation, as a geometric item that allows the operation (after removing any intrinsic translation) to be located and oriented.